Express F₁ and F2 as Cartesian vectors, and then determine the resultant force and is direction measured counterclockwise from the positive x axis. F₁ = 60 lb 30% y 20° F₂ = 50 lb X

Determine the magnitude of the resultant force FR = F₁ + F₂ and its direction, measured counterclockwise from the positive x axis. 2-6. Determine the magnitude of the resultant force FR = F₁+F₂ and its direction, measured clockwise from the positive u axis. 75° -30° 30° F₁ = 250 lb F₂=375 lb 30° F₂ = 6 kN F₁ = 4 kN

If the coordinate direction angles for F3 are α=120°, ³³=60° and y3=45°, determine the magnitude and coordinate direction angles of the resultant force acting on the eyebolt. (Ans: 1.55 kip, 82.4°, 37.6° and 53.4°). F₁ = 700 lb 1 F3 = 800 lb F₂= = 600 lb

Using the ANALYTICAL method, determine the resultant of the two forces, both magnitude and direction (angle between the line of action of resultant and the x-axis).

Express the 40 lb force in the rope from point A to point C in cartesian format. Point C is in the x-y plane and at an angle of 20 degrees from the y axis as shown. 4 ft 20 lb A B 3 ft X 40 lb Z 2 ft 1.5 ft 4.87i+27.6j - 28.5k lb -4.87i+27.6j + 28.5k lb -4.87i+27.6j - 28.5k lb 4.87i+22.8j - 32.5k lb 2 ft 20 y C

Determine the magnitude of the resultant force FR=F1-F2 and its orientation, measured counterclockwise from the positive x-axis.